首页> 外文期刊>The Annals of applied statistics >EXPLOITING MULTIPLE OUTCOMES IN BAYESIAN PRINCIPA STRATIFICATION ANALYSIS WITH APPLICATION TO THE EVALUATION OF A JOB TRAINING PROGRAM
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EXPLOITING MULTIPLE OUTCOMES IN BAYESIAN PRINCIPA STRATIFICATION ANALYSIS WITH APPLICATION TO THE EVALUATION OF A JOB TRAINING PROGRAM

机译:贝叶斯定律分层分析中的多项成果探索及其在工作培训计划评估中的应用

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摘要

The causal effect of a randomized job training program, the JOBS II study, on trainees' depression is evaluated. Principal stratification is used to deal with noncompliance to the assigned treatment. Due to the latent nature of the principal strata, strong structural assumptions are often invoked to identify principal causal effects. Alternatively, distributional assumptions may be invoked using a model-based approach. These often lead to weakly identified models with substantial regions of flatness in the posterior distribution of the causal effects. Information on multiple outcomes is routinely collected in practice, but is rarely used to improve inference. This article develops a Bayesian approach to exploit multivariate outcomes to sharpen inferences in weakly identified principal stratification models. We show that inference for the causal effect on depression is significantly improved by using the reemployment status as a secondary outcome in the JOBS II study. Simulation studies are also performed to illustrate the potential gains in the estimation of principal causal effects from jointly modeling more than one outcome. This approach can also be used to assess plausibility of structural assumptions and sensitivity to deviations from these structural assumptions. Two model checking procedures via posterior predictive checks are also discussed.
机译:评估了一项随机的职业培训计划,即JOBS II研究对学员抑郁症的因果关系。主要分层用于处理不符合指定处理的情况。由于主要层次的潜在性质,经常会使用强有力的结构假设来确定主要因果关系。可替代地,可以使用基于模型的方法来调用分布假设。这些通常会导致因果效应的后验分布中平坦度较高的区域而导致模型识别不明确。在实践中通常会收集有关多个结果的信息,但很少用于改善推断。本文开发了一种贝叶斯方法,以利用多变量结果来加强在弱识别的主要分层模型中的推论。我们显示,通过使用再就业状况作为JOBS II研究的次要结果,可以显着改善对抑郁症因果关系的推断。还进行了仿真研究,以说明通过对多个结果进行联合建模来估计主要因果效应的潜在收益。该方法还可用于评估结构假设的合理性以及对偏离这些结构假设的敏感性。还讨论了通过后验预测检查的两种模型检查程序。

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